Concerning the boundary value problem in the generalised heat conduction equation

被引：0

|

作者：

Huber, A

机构：

来源：

ZEITSCHRIFT FUR ANGEWANDTE MATHEMATIK UND MECHANIK | 1927年 / 7卷

关键词：

D O I：

10.1002/zamm.19270070605

中图分类号：

O29 [应用数学];

学科分类号：

070104 ;

摘要：

引用

收藏

页码：469 / 476

页数：8

相关论文

共 50 条

[31] THE ASYMPTOTICS OF THE HEAT-EQUATION FOR A BOUNDARY-VALUE PROBLEM
SMITH, L
INVENTIONES MATHEMATICAE, 1981, 63 (03) : 467 - 493
[32] On the numerical solution of an inverse boundary value problem for the heat equation
Inverse Probl, 4 (853-867):
[33] EXPLICIT SOLUTION OF A NONLOCAL BOUNDARY VALUE PROBLEM FOR HEAT EQUATION
Tsankov, Yulian T.
COMPTES RENDUS DE L ACADEMIE BULGARE DES SCIENCES, 2013, 66 (07): : 941 - 950
[34] Inverse boundary value problem for the heat equation with discontinuous coefficients
Nakamura, Gen
Sasayama, Satoshi
JOURNAL OF INVERSE AND ILL-POSED PROBLEMS, 2013, 21 (02): : 217 - 232
[35] Solutions to the boundary value problem for the heat equation with periodic distributions
Dorogovtsev, AY
DOKLADY MATHEMATICS, 2000, 61 (03) : 423 - 425
[36] On the homogeneous boundary value problem for the heat equation in the degenerate domain
Kosmakova, M. T.
Mizambaeva, M. T.
BULLETIN OF THE KARAGANDA UNIVERSITY-MATHEMATICS, 2012, 65 (01): : 61 - 66
[37] On the numerical solution of an inverse boundary value problem for the heat equation
Chapko, R
Kress, R
Yoon, JR
INVERSE PROBLEMS, 1998, 14 (04) : 853 - 867
[38] An inverse boundary value problem for the heat equation: the Neumann condition
Chapko, R
Kress, R
Yoon, JR
INVERSE PROBLEMS, 1999, 15 (04) : 1033 - 1046
[39] Finding the unknown boundary in the initial boundary-value problem for the heat equation
Golovina S.G.
Razborov A.G.
Computational Mathematics and Modeling, 2009, 20 (3) : 231 - 236
[40] On a nonlocal boundary value problem with variable coefficients for the heat equation and the Aller equation
Kozhanov, AI
DIFFERENTIAL EQUATIONS, 2004, 40 (06) : 815 - 826

← 1 2 3 4 5 →